Pages that link to "Item:Q1921736"
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The following pages link to Approximation of harmonic functions on compact sets in \(\mathbb{C}\) (Q1921736):
Displaying 19 items.
- Note on the Wiener compactification and the \(H^ p\)-space of harmonic functions (Q792491) (← links)
- The maximal range problem for a bounded domain (Q1028401) (← links)
- Pervasive function spaces and the best harmonic approximation (Q1100660) (← links)
- Approximation by harmonic functions in the \(C^ 1\)-norm and harmonic \(C^ 1\)-content of compact subsets in \(\mathbb{R}^ n\) (Q1326071) (← links)
- On the approximation of a continuum by lemniscates (Q1583973) (← links)
- Uniformly perfect subsets of the real line and John domains (Q1884438) (← links)
- ``Near-best'' polynomial approximation of harmonic functions on compact sets in \(\mathbb{C}\) (Q2054273) (← links)
- Polynomial approximation of polyharmonic functions on a complement of a John domain (Q2514845) (← links)
- \(\text{Lip }\alpha\) harmonic approximation on closed sets (Q2716118) (← links)
- Harmonic approximation in \({\mathbb R}^3\) on compact sets whose complements are John's sets (Q2722171) (← links)
- On a method of deriving poles of harmonic functions on compact sets whose complements are John's sets (Q2734670) (← links)
- Some Complete ∑ 1 2 Sets in Harmonic Analysis (Q3141854) (← links)
- (Q3203293) (← links)
- Complements to Havin's theorem on L^2-approximation by analytic functions (Q3714344) (← links)
- (Q4028731) (← links)
- ON APPROXIMATION BY HARMONIC POLYNOMIALS IN THE $ C^1$-NORM ON COMPACT SETS IN $ \mathbf{R}^2$ (Q4315094) (← links)
- $ C^m$-APPROXIMATIONS BY HARMONIC POLYNOMIALS ON COMPACT SETS IN $ \mathbb{R}^n$ (Q4315098) (← links)
- An approximation property of harmonic functions in Lipschitz domains and some of its consequences (Q4452227) (← links)
- Approximating harmonic functions on <i>R</i><sup><i>n</i></sup> with one function of a single complex variable (Q5697540) (← links)
